5.2. Диаграмма кооперации для прецедента «Исправление ошибок» Диаграмма кооперации для прецедента Исправление ошибок изображена на рис.6. Система запускается датчиком «Старт», передача запросов осуществляется Диспетчером. Если с Датчика наличия неполадки в водоприемнике поступил положительный сигнал, то Станция принимает решение, исправить ошибку в Водоприемнике или включить автомат и предоставить ему принимать решение об устранении ошибки.
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)
Рис. 6. Диаграмма кооперации для прецедента «Исправление ошибок»
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